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Semi-Analytic Models of Galaxy Formation

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GALFORMOD



Semi-Analytic Models – Power to the people!





Bruno Henriques



Simon White, Gerard Lemson, Raul Angulo, Mattias Egger,







2/2/2012 Potsdam 2

GALFORMOD project

Web-based, modeler & observer friendly semi-analytic model



Combine the most robust set of dark matter numerical simulations available

Stellar Mass resolution of 108M with a large enough volume to sample BAO

MS, MII & MXXL

Munich Semi-analytic model

Scale the dark matter distribution to different cosmologies (Angulo & White 2010)

Modular implementation of the physics

“Observer friendly” outputs Choose IMF, SPS, Bands, Dust model





Monte Carlo Markov Chain optimization





2/2/2012 Potsdam 3

Outline



1 – Observer Oriented I/O

Impact of Stellar Population Synthesis Assumptions



User can select SPS, output bands, IMF and dust models





2 – Monte Carlo Markov Chain

How to find the best parameters of new models?

How to identify an unacceptable model?

How to choose between different models?





2/2/2012 Potsdam 4

Evolutionary Population Synthesis



Hot Gas

For every fraction of cold gas

mass turned into stars

Ejected Stars

Stars

Gas Knowing the metallicity and

age of the material and

Cold Gas assuming an IMF



Mass to Light





EPS assign a given spectrum









2/2/2012 Potsdam 5

Henriques et al. - 1009.1392









2/2/2012 6

Different stellar populations









Maraston, Daddi, Renzini, et al. 2006

i-band z-band K-band





2/2/2012 Potsdam 7

Reincorporation

Hot Gas

Reheating Cooling







Ejected Gas Stars

Stars Star

Recycling

Formation

Cold Gas



Ejection









2/2/2012 Potsdam 8

GALFORMOD



Dark matter simulations with a large dynamical range





Scale to different cosmologies

Observer oriented I/O – choose SPS and photometric outputs

Modular structure – easy to change existing and introduce new physics





Properties to compare/ Model Physics/

Comparison Method

Observations Parameters





MCMC

Find the region in parameter space where the chosen physics give predicted

galaxy properties that agree with observations

2/2/2012 Potsdam 9

MCMC With a Full Galaxy Catalogue

Independent trees Select a volume of the simulation where

from the dark the stellar mass function agrees with the

matter simulation total stellar mass function.



Find a representative set of merger trees,

where the galaxy properties resemble those

from the total galaxy population



Representative sample of the full

semi-analytic model in two days



( 1/512 of the Millennium volume )



Henriques, Thomas, et al. - 0810.2548 30 000 steps in 100 processors





2/2/2012 Potsdam 10

Model Physics

Radio Mode - Quiescent Black Hole Accretion Rate

kAGN=7.5x10-6





Black Hole Growth During Mergers

fBH=0.03



Cold Gas Reheating εDISK=3.5

SN Feedback Supernovae Energy εHALO=0.35



Gas Reincorporation γej=0.5





StarFormation Efficiency (αSF=0.03)



2/2/2012 Potsdam 11

Observational Constraints

set of observations that uniquely define a large number of galaxy properties



set of observations that fully constrains the parameters governing the chosen

physical processes - star formation, AGN and SN feedback







K-band Luminosity Function traces galaxy mass





Galaxy Colours star formation indicator





Black Hole - Bulge Mass relation to constrain black hole physics







2/2/2012 Potsdam 12

Observational K-band Luminosity Function



Run the semi-analytic code with a

proposed set of parameters



Compare the galaxy K-band LF with

observations getting the chi-square

probability



Accept the new parameters with that

probability and run the semi-analytic

again







The observational K-band is a combination of 3 observational data

sets - Cole et al. 2001, Bell et al. 2003, Jones et al. 2006.



With the original parameters the model overproduces the number of dwarf

galaxies.

2/2/2012 Potsdam 13

Observational K-band Luminosity Function

The contours follow the MCMC sampling in

parameter space



The colours represent the maximum likelihood

projected along the hidden dimensions









Higher ejection Less gas available to

Lower form stars in dwarfs

reincorporation Lower virial velocity cut off



Constant amount of cold gas available







2/2/2012 Potsdam 14

Ltotal=0.04









15

Tidal Disruption

Henriques & Thomas – 0909.2150









2/2/2012 Potsdam 16

Likelihood Distribution









2/2/2012 Potsdam

Model Likelihood from 0.037 to 0.15 17

Conclusions

Modular semi-analytic model, where you can change the

physics, the cosmology and the galaxy properties outputs.







Make them useful and usable by a large community - Internet

based with immediate optimization using MCMC.







Compare any set of observations and implement new

physics.





18

2/2/2012 Potsdam 19

  ej mejected

m ejected  

t dyn

Supernovae Feedback

Quiescent Black Hole Accretion Rate – Radio (kAGN)

 m  f HOT  Vvir

3



 kAGN=7.5x10-6

m BH , R  k AGN  8 BH

 10 M

 

 0.1 200kms  1

    

Black Hole Growth During Mergers – Quasar (fBH)

 (m sat / mcentral )mcold

m BH ,Q  f BH

1  (280 kms 1 / Vvir ) 2

mreheated   disk m*

fBH=0.03



εDISK=3.5 E SN  0.5 HALO m*VSN

2



Cold Gas Reheating

εHALO=0.35

Energy Released by a Supernovae    ej mejected



m ejected

γej=0.5 t dyn

Gas Reincorporation

StarFormation Efficiency (αSF=0.03)   ( mcold  mcrit )



2/2/2012 Potsdam m SF 20

2 February, 2012 CAUP t dyn, disk 20

The Stellar Mass Function – Marchesini et al. 2009





Optical to mid-infrared data



Goods – Giavalisco et al. 2004

Musyc – Gawiser et al. 2006









2/2/2012 Potsdam 21

Uncertainties on K-corrections







Difference on the k-correction

derived using BC03 or Maraston05









2/2/2012 Potsdam 22

0.5 GYr









2/2/2012 Potsdam 23



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